Question

Find the 95th term of the arithmetic sequence 4, -5, -14, ...4,−5,−14,...

Answer 1

Answer:

a95=-842

Step-by-step explanation:

the formula for arithmetic sequence is $a_{n}$=$a_{1}$+$d_{}$($n-1_{}$)

$a_{n}$= the nth term in a sequence

$a_{1}$= the first term in a sequence

d= the common difference between terms

In this case, $a_{n}$=$a_{95}$, and the common difference is -9, so the equation for this specific problem is $a_{95}$=4-9(95-1), which equals -842